1. It takes 9 units of carbohydrates and 5 units of protein to satisfy Andre's minimum weekly requirements. The meat contains 2 units of carbohydrates and 2 units of protein per pound. The cheese contains 3 units of carbohydrates and 1 unit of protein per pound. The meat costs $3.40/pound and the cheese costs $4.70/pound. Find how many pounds of each are needed to fulfill the minimum requirements at mimimum cost. _____ pounds of meat _____pounds of cheese 2. It takes 13 units of carbohydrates and 7 units of protein to satisfy Andre's minimum weekly requirements. The meat contains 2 units of carbohydrates and 2 units of protein per pound. The cheese contains 3 units of carbohydrates and 1 unit of protein per pound. The meat costs $3.40 and the cheese costs $4.40/pound. Find how many pounds of each are needed to fulfill the minimum requirements at minimum cost. _____ pounds of meat _____pounds of cheese 3. Cabinet X costs $50, requires 10 sq ft of floor space, and holds 20 cu ft of files. Cabinet Y costs $60, requires 8 sq ft of floor space, and holds 24 cu ft. To get maximum storage, how many of each should be purchased with a budget limit of $600 and floor space of 100 sq ft? 4. Use graphical methods to solve the linear programming problem. Please answer in fraction form. Maximize: z=3x+4y Subject to: x - y8 17x+14y 238 16x+28y288 X0 Y0 The maximum is 62.161 when x= 9.645 and y= 4.645 5. An appliance store sells two brands of television sets: Nitebrite and Solar II. Each Nitebrite sells for $440 and each Solar II sells for $500. The store's warehouse capacity for television sets is 400, and new sets are delivered only once a month. Past records show that customers will buy at least 100 Nitebrite sets and 140 Solar II sets each month. Let x represent the number of Nitebrites and y represent the number of Solar II sets sold each month. Find the constraints for number of sets. The constraints are as follows. X + y _____ X _____ , y _____ On this one, the answer is Maximum 64 when x=0 and y=16 On this one the answer is The manager should buy 6 of cabinet X and 5 of cabinet Y 1. It takes 9 units of carbohydrates and 5 units of protein to satisfy Andre's minimum weekly requirements. The meat contains 2 units of carbohydrates and 2 units of protein per pound. The cheese contains 3 units of carbohydrates and 1 unit of protein per pound. The meat costs $3.40/pound and the cheese costs $4.70/pound. Find how many pounds of each are needed to fulfill the minimum requirements at mimimum cost. _____ pounds of meat _____pounds of cheese 2. It takes 13 units of carbohydrates and 7 units of protein to satisfy Andre's minimum weekly requirements. The meat contains 2 units of carbohydrates and 2 units of protein per pound. The cheese contains 3 units of carbohydrates and 1 unit of protein per pound. The meat costs $3.40 and the cheese costs $4.40/pound. Find how many pounds of each are needed to fulfill the minimum requirements at minimum cost. _____ pounds of meat _____pounds of cheese 3. Cabinet X costs $50, requires 10 sq ft of floor space, and holds 20 cu ft of files. Cabinet Y costs $60, requires 8 sq ft of floor space, and holds 24 cu ft. To get maximum storage, how many of each should be purchased with a budget limit of $600 and floor space of 100 sq ft? 4. Use graphical methods to solve the linear programming problem. Please answer in fraction form. Maximize: z=3x+4y Subject to: x - y8 17x+14y 238 16x+28y288 X0 Y0 The maximum is 62.161 when x= 9.645 and y= 4.645 5. An appliance store sells two brands of television sets: Nitebrite and Solar II. Each Nitebrite sells for $440 and each Solar II sells for $500. The store's warehouse capacity for television sets is 400, and new sets are delivered only once a month. Past records show that customers will buy at least 100 Nitebrite sets and 140 Solar II sets each month. Let x represent the number of Nitebrites and y represent the number of Solar II sets sold each month. Find the constraints for number of sets. The constraints are as follows. X + y _____ X _____ , y _____